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<math>\mathcal{C}^\infty[0,L] = \{f\in \mathcal{F}[0,L] \,|\, f\; \text{smooth} \}</math> is the set of functions <math>f: [0,L]\to\R</math> that are smooth. That is, all derivatives of f are required to be continuous. | <math>\mathcal{C}^\infty[0,L] = \{f\in \mathcal{F}[0,L] \,|\, f\; \text{smooth} \}</math> is the set of functions <math>f: [0,L]\to\R</math> that are smooth. That is, all derivatives of f are required to be continuous. | ||
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| + | OK, I had to replace all the abbreviations (it doesn't parse \def ) and then replace all $ by < math > | ||
== Getting started == | == Getting started == | ||
Revision as of 08:31, 18 May 2017
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Content Ideas
- links to polyfold talks .. IHES .. IAS
- annotated list of references
- space for conference/workshop announcements - such as SFT 9 in Augsburg
- ?? rather than Katrin (eventually) whipping up a separate polyfold lab page, maybe make a list of "polyfold people" with pictures and links to their personal websites/papers, space to state research interests ("contact me if ... ") .. include Wysocki memorial
- Helmut was talking about making his own wiki out of "the book" ... so eventually link there (or have a separate part) ... in any case, we'll need to clearly separate rigorous presentation (parts of the book etc) from Fukaya-category work in progress
Testing
Next, when studying differential equations we often work with the following subsets of ![{\mathcal {F}}[0,L]](/images/math/8/1/2/8128251c85232d90369ffc966d6fa0ff.png)
.
![{\mathcal {C}}[0,L]=\{f\in {\mathcal {F}}[0,L]\,|\,f\;{\text{continuous}}\}](/images/math/f/0/f/f0f2e7a2ae5c64a78370fc15345e9149.png)
is the set of functions ![f:[0,L]\to \mathbb{R}](/images/math/4/1/8/4182b017f6fb55ecc3538efaadc799ef.png)
that are continuous.
![{\mathcal {C}}^{\infty }[0,L]=\{f\in {\mathcal {F}}[0,L]\,|\,f\;{\text{smooth}}\}](/images/math/9/9/4/99403e244321c0aa9ddedfd0a788de2c.png)
is the set of functions that are smooth. That is, all derivatives of f are required to be continuous.
OK, I had to replace all the abbreviations (it doesn't parse \def ) and then replace all $ by < math >
